Uses of Interface
org.goplanit.utils.graph.directed.DirectedSubGraph
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Packages that use DirectedSubGraph Package Description org.goplanit.graph.directed.acyclic org.goplanit.utils.graph.directed org.goplanit.utils.graph.directed.acyclic -
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Uses of DirectedSubGraph in org.goplanit.graph.directed.acyclic
Classes in org.goplanit.graph.directed.acyclic that implement DirectedSubGraph Modifier and Type Class Description class
ACyclicSubGraphImpl
An acyclic sub graph contains a subset of the full graph without cycles.class
ConjugateACyclicSubGraphImpl
An acyclic sub graph contains a subset of the full graph without cycles.class
UntypedACyclicSubGraphImpl<V extends DirectedVertex,E extends EdgeSegment>
An acyclic sub graph contains a subset of the full graph without cycles. -
Uses of DirectedSubGraph in org.goplanit.utils.graph.directed
Subinterfaces of DirectedSubGraph in org.goplanit.utils.graph.directed Modifier and Type Interface Description interface
ConjugateDirectedSubGraph
A conjugate directed subgraph interface for a given parent graph by registering conjugate edge segments on it (and therefore conjugate vertices and edges)Methods in org.goplanit.utils.graph.directed that return DirectedSubGraph Modifier and Type Method Description DirectedSubGraph<V,E>
DirectedSubGraph. deepClone()
An id entity should always support a deep copy, i.e., all "owned" members will be deep copied when a clone of this instance is created via this call.DirectedSubGraph<V,E>
DirectedSubGraph. shallowClone()
Create a shallow copy of this entity -
Uses of DirectedSubGraph in org.goplanit.utils.graph.directed.acyclic
Subinterfaces of DirectedSubGraph in org.goplanit.utils.graph.directed.acyclic Modifier and Type Interface Description interface
ACyclicSubGraph
An acyclic sub graph contains a subset of the full graph without cycles.interface
ConjugateACyclicSubGraph
An conjugate acyclic sub graph contains a subset of a graph without cycles.interface
UntypedACyclicSubGraph<V extends DirectedVertex,E extends EdgeSegment>
An untyped acyclic sub graph contains a subset of a full graph, with generics regarding vertices and edges, without cycles.
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